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Probabalistic Probabilistic interpretation of prime number theorem |
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Probabalistic interpretation of prime number theoremSuppose there is a function f(x) which is the "probability" that the integer x is prime. The integer x is prime with probability f(x), and then divides the larger integers with probability 1/x; so as x changes from x to x+1, f(x) changes to (roughly)
How do I show that? I can go on to show df/dx +f^2/x=0 and thus 1/(logx +c) is solution but I can't show that step on how f(x) changes. please advise
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